Which is greater 2/5 or 2/6

Answers

Answer 1

Answer: 2/5 is greter because that is 40/100 and 2/6 is 33/100 Glad to Help

Answer 2

Answer: 2/5. the smaller denominator means the numerator is larger

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4:2=20:___
whats the answer

Answers

4 times 5 is 20 and 2 times 5 is ten so it is 20:10

4:2 = 20:

4 * 5 = 20

2 * 5 = 10

the answer is 10. you multiply both numbers by 5. think of it like a fraction

What is 9/10 as a decimal and percent

Answers

To find the decimal from a fraction, divide the numerator by the denominator.

To get the percent. multiply the decimal by 100.

So, the answer as a decimal is 0.9

the answer as a percent is 90%

Hope it helps!!!!!!!

For a decimal, it is 9/10 literally 9 divided by 10 = 0.9
Rewrite 9/10 as a fraction over 100 9/10 = 90/100 = 90%

Hope I helped!

Make a table to help you solve each problem 1. Amita wants to make a mold for a candle. She wants the shape of the candle to be a rectangular prism with a volume of exactly 28 cubic centimeters. She wants the sides to be in whole centimeters. How many different molds can she make?

Answers

You caught me there....I am officially stuck

miguel is earning extra money by painting houses. he charges a $200 dollar fee plus $12 per can of paint needed to complete the job. Write and use an equation to find how many cans of paint he needs for a $260 job

Answers

12c+200=260
I think this is right but you can double check too

Final answer:

To solve the problem, we set up a linear equation as $260 = $200 + $12x. After rearranging and solving the equation, we find that Miguel would need 5 cans of paint for a job worth $260.

Explanation:

The question pertains to solving a linear equation derived from a real-life scenario. In the given problem, Miguel has a set fee of $200 and then charges $12 per can of paint. If he has a job worth $260, to find how many cans of paint (represented by x) he'd need, we'll use the formula: total cost = set fee + (cost per can * no. of cans).

So, the equation in our case becomes: $260 = $200 + $12x.

To solve this equation, perform the following steps: